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	<title>Benutzer:10852358567 - Versionsgeschichte</title>
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	<updated>2026-04-18T12:34:29Z</updated>
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		<id>https://radwiki.fh-joanneum.at/index.php?title=Benutzer:10852358567&amp;diff=20782&amp;oldid=prev</id>
		<title>10852358567: Die Seite wurde neu angelegt: „&lt;br&gt;&lt;br&gt;Mathematical Expectation in Gambling&lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;br&gt;Mathematical expectation, or expected value (EV), is one of the fundamental concepts in probability theory, widely applied in the analysis of gambling games. The expected value of a bet represents the average amount a player can expect to win or lose per unit wagered over a large number of repetitions.&lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;br&gt;In casino games, the expected value is almost always negative for the player, wh…“</title>
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		<updated>2026-03-30T08:14:09Z</updated>

		<summary type="html">&lt;p&gt;Die Seite wurde neu angelegt: „&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;Mathematical Expectation in Gambling&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;Mathematical expectation, or expected value (EV), is one of the fundamental concepts in probability theory, widely applied in the analysis of gambling games. The expected value of a bet represents the average amount a player can expect to win or lose per unit wagered over a large number of repetitions.&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;In casino games, the expected value is almost always negative for the player, wh…“&lt;/p&gt;
&lt;p&gt;&lt;b&gt;Neue Seite&lt;/b&gt;&lt;/p&gt;&lt;div&gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;Mathematical Expectation in Gambling&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;Mathematical expectation, or expected value (EV), is one of the fundamental concepts in probability theory, widely applied in the analysis of gambling games. The expected value of a bet represents the average amount a player can expect to win or lose per unit wagered over a large number of repetitions.&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;In casino games, the expected value is almost always negative for the player, which reflects the built-in house edge. For example, in European roulette, a straight-up bet on a single number pays 35:1, but the actual probability of winning is 1/37 (approximately 2.7%). This creates a house edge of about 2.7%, meaning the expected value of every €1 wagered is approximately −€0.027.&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;Understanding expected value allows players to compare different games and bet types objectively. A blackjack player using basic strategy faces a house edge of roughly 0.5%, while certain side bets in the same game may carry edges exceeding 10%. Poker differs from most casino games because players compete against each other rather than the house, making EV calculations dependent on opponent behavior and strategic decisions.&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;The Kelly Criterion, developed by John L. Kelly Jr. in 1956, extends the concept of expected value into bankroll management by determining the optimal fraction of one&amp;#039;s bankroll to wager when the bettor believes they have an edge. Various online tools, such as EV calculators and Kelly Criterion calculators available at [https://gamblingcalc.com/ [https://gamblingcalc.com/ GamblingCalc.com]], allow users to compute these values for different game scenarios and betting structures.&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;&amp;lt;br&amp;gt;Expected value analysis is also central to advantage play techniques, including card counting in blackjack and identifying mispriced lines in sports betting markets.&amp;lt;br&amp;gt;&lt;/div&gt;</summary>
		<author><name>10852358567</name></author>
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